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Absolut-(p,1)-summierende identische Operatoren von \(l_u\) in \(l_v\). (German) Zbl 0292.47019

MSC:
47B10 Linear operators belonging to operator ideals (nuclear, \(p\)-summing, in the Schatten-von Neumann classes, etc.)
46A45 Sequence spaces (including Köthe sequence spaces)
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References:
[1] Grothendieck, Résumé de la théorie métrique des produite tensoriels topologiques, Boletim Soc. Mat. Sao Paulo 8 pp 1– (1956)
[2] Hardy, Bilinear forms bounded in space [p,q], Quart. J. Math. 5 pp 242– (1934) · Zbl 0010.36101
[3] S. Kaczmarz H. Steinhaus 1935
[4] Kwapien, Some remarks on (p,q)-absolutely summing operators in lp-spaces, Studia Math. 29 pp 327– (1968) · Zbl 0182.17001
[5] Littlewood, On bounded bilinear forms in infinite numbers of variables, Quart. J. Math. 1 pp 164– (1930) · JFM 56.0335.01
[6] Mazur, Une remarque sur l’homeomorphie des champs fonctionels, Studia Math. 1 pp 83– (1930)
[7] Orlicz, Über unbedingte Konvergenz in Funktionenräumen, Studia Math. 1 pp 41– (1933) · Zbl 0008.31502
[8] Pietsch, Ideale von Sp-Operatoren in Banachräumen, Studia Math. 38 pp 59– (1970) · Zbl 0213.14505
[9] A. Pietsch 1972
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